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Both functions are linear. The first functions slope is negative and the second functions slope is  positive. The first function has an open circle at -4 and the second function has a closed circle at -4. Both the functions are discontinuous

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2 linear equations
no point of discontinuity
slope: -3
y intercept: -

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They are both linear functions

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This function has 2 linear equations, when graphed equation 1 has a closed circle meaning -4 isn't a part of the equation. Equation

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This function has two linear equations involved and has no point of discontinuity. The slope of the first linear equation is -3 and the y-intercept is -18. The slope of the second linear equation is 0.5 and the y-intercept is -4.

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Seems the graph will be highlighted more on Q2. they are linear.
My question is what is the parent function? If the domain is small we might just list all function values. I tell you that f(1)=b, f(2)=b and f(3)=d then I have completely defined a function

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For -3(x+6) it is an open circle. Some of the values are (-6,0) and (-4,-6). For 0.5(x-8) it makes the open circle a closed circle. They both are linear.The point of discontuniuty for the second equation is -4 which is also the y intercept. The second equation has no point of discontinuity

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-3(X+6) is one function that is described by f(x) with x being less than -4, all numbers below it being negative infinity. 0.5(x-8) is the second function that is described by f(x) with x being greater or equal to -4 that may also be represented as positive infinity. The first function is being compressed and flipped over the y axis while being moved to the left over 6 units. This function is continuous!
The second function is being stretched by 0.5 and moved over 8 units to the right. This function is continuous! These functions are an identity function and intersect at (-4, -6). The way we can describe these functions can be said as: f(x)=-3(x+6) is (-(infinity), -4) and f(x)=0.5(x-8) is (infinity, 4].

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This Graph has no point of discontinuity. It is a Linear Inequality. It is Continu

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I dont know what to do here because I was absent, I DON'T UNDERSTAND, I just know the equal to is a closed function and the other is open function. I also know that -18 is the y intercept to the first and that -4 is the y intercept to the other equation. They are linear functions.

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* Point of discontinuity is at -4 for the first equation. However because of the second one being greater than or equal to, there is no point of discontinuity.  Both are linear equations with the y intercept for the first are -18 and the second is -4

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The first function is linear and the y intercept is -18 and the slope is -3. The second function is also linear and the y intercept is -4 and the slope is 0.5. They both intercept at (-4, -6). Both are also continuous.

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Describe the above function. You can use all or some of the words you learned yesterday . You can show a graph if needed